2) branching of solutions
解分支
1.
According to the type of static singular points,the branching of solutions was determined.
根据静态奇异点的类型计算出解分支。
3) nondominated solution
非支配解
4) Non-dominated solution
非支配解
1.
In this paper some proposed metrics measuring the quality of non-dominated solutions are classified and analyzed in order to provide references for assessment and comparison of performance of the algorithms.
多目标演化算法的目的是获得逼近Pareto最优前沿的分布均匀的非支配解集合,非支配解集的质量是多目标演化算法研究的重要领域。
5) domination solution
支配解
6) bifurcation solutions
分支解
1.
The local bifurcation properties of equilibrium solution of the system follows from our results,including the information of the existence and the numbers of the bifurcation solutions.
在一定条件下给出了这类问题平衡解的局部分支性质,包括分支解的存在性和分支解的个数。
2.
The first three critical loads and corresponding bifurcation solutions are calculated.
利用非线性有限元方法，研究了具有中心弹簧支承的极正交各向异性圆板的稳定性问题，计算了前三个临界载荷（分支点）和相应的分支解，得到了过屈曲状态的大泛围响应，发现由于弹簧约束过屈曲模态变化的现象，并预测了二次屈曲的可能
3.
When the singularities F(u ,λ) are of some“good types”,the information of the existence of the bifurcation solutions of the no.
本文的结果包括这两类问题的分支解的存在性及分支解的个数等等。
补充资料：解支
1.开支。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条